期刊文献+

大脑皮层信号作用下人体步态节律运动的探讨 被引量:7

Human Rhythmic Gait Movement in the Role of Cerebral Cortex Signal
在线阅读 下载PDF
导出
摘要 节律运动是由中枢模式发生器自激产生的。目前的中枢模式发生器(CPG)建模研究仅表现了CPG的自激行为,对于人脑信号的调节性并没有涉及。本研究提出了基于Matsuoka神经振荡器的CPG模型的修正模型,目的在于以这一修正模型体现大脑皮层信号对于CPG网络的调控性。通过对原有模型中输入刺激与网络内部参数的复杂关联的构建,使得模型本身各参数随输入信号的变化而变化,增强了输入信号对于网络自身的影响,令网络不局限于自激状态,还能够产生自我调节的运动形式,从而体现出大脑信号的调控作用。数值模拟计算结果表明,修正后的模型随着输入刺激的变化可以产生不同模式及不同频率的运动形式,且各不同形式之间可以相互转换,从而在理论上很好地反映出大脑信号在步态节律运动过程中,对步态的模式和频率所起到的一定的调节作用,实现了各种步态运动之间的行为转换及恢复的功能,从理论上实现了自发节律与大脑调节性节律运动的共存性,做到大脑信号与CPG模型的统一。 The rhythmic movement is a spontaneous behavior generated by central pattern generator(CPG).At present,the CPG model only shows the spontaneous behavior,it does not refer to the instruction regulation role of cerebral cortex.In this paper,a revised model based on Matsuoka neural oscillator theory was presented to better show the regulation role of cerebral cortex signal to CPG neuronal network.The complex interaction between input signal and other parameters in CPG network was established,making the every parameter of CPG itself vary with the input signal.It enhanced the effect of input signal to CPG network to make the CPG network express the self-regulation movement state instead of limited to the spontaneous behavior,reflecting the regulation role of cerebral cortex signal.The numerical simulation showed that the revised model could generate various movement forms with different modes and frequencies,and their interchanges.It was theoretically revealed that the cerebral cortex signal could regulate the mode and frequency of gait in the course of gait movement.
出处 《中国生物医学工程学报》 CAS CSCD 北大核心 2010年第2期247-252,共6页 Chinese Journal of Biomedical Engineering
基金 国家自然科学基金资助项目(10872068,10672057)
关键词 中枢模式发生器 步态运动 节律运动 大脑皮层信号 转换功能 central pattern generator(CPG) gait movement rhythmic movement cerebral cortex signal conversion function
  • 相关文献

参考文献20

  • 1Brown G.The intrinsic factors in the act of progression in the mammal[J].Proceedings of the Royal Society B:Biological Sciences,1911,84:308-319.
  • 2Grillner S.Some aspects on the descending control of the spinal circuits generating locomotor movements[A].In:Herman RM,et al,eds.Proceedings of an International Conference on Neural Control of Locomotion,Advances in behavioral biology[C].New York:Plenum,1976.77-82.
  • 3Kiehn O,Butt SJ.Physiological,anatomical and genetic identification of CPG neurons in the developing mammalian spinal cord[J].Prog Neurobiol,2003,70:347-361.
  • 4Choi JT,Bastian AJ.Adaptation reveals independent control networks for human walking[J].Nature Neuroscience,2007,10:1055-1062.
  • 5Gerasimenko YP,Makarovskii AN,Nikitin OA.Control of locomotor activity in humans and animals in the absence of supraspinal influences[J].Neurosci Behav Physiol,2002,32:417-423.
  • 6Zhang Dingguo,Zhu Kuanyi,Zheng Hang.Model the leg cycling movement with neural oscillator[A].In Piscataway NJ,ETATS-UNIS,eds.IEEE International Conference on Systems,Man and Cybern[C].Netherlands:IEEE,2004.1:740-744.
  • 7Warrick H,Cohen AH.Serotonin modulates the central pattern generator for locomotion in the isolated lamprey spinal cord[J].Biol,1985,116:27-46.
  • 8Zhang Dingguo,Zhu Kuanyi.Modeling biological motor control for human locomotion with function electrical stimulation[J].Biol Cybern,2007,96:79-97.
  • 9Marder E,Bucher D.Central pattern generators and the control of rhythmic movements[J].Current Biology,2001,11(23):986-996.
  • 10Zehr EP,Fujita K,Stein RB.Regulation of arm and leg movement during human locomotion[J].The Neuroscientist,2004,10(4):347-361.

二级参考文献29

  • 1冯巍,杨洋.慧鱼六足仿生机器人步态研究与实现[J].机械设计与研究,2005,21(3):35-37. 被引量:16
  • 2Brown I E, Loeb G E. "preflexes"-programmable, high-gain, zero-delay intrinsic responses of perturbed musculoskeletal systerms[J]. Soc Neurosci Abstr, 1995,21:562.9.
  • 3John Schmitt, Philip Holmes. Mechanical models for insect locomotion:Dynamics and stability in the horizontal plane Ⅰ[J]. Theory Bio Cybern,2000,83:501 - 515.
  • 4Ting L H, Blickhan R, Full R J. Dynamic and static stability in hexapedal runners[J]. J Exp Bioi,1994,197:251 - 269.
  • 5Ruina A. Non-holonomic stability aspects of piecewise holonomic systerms[J]. Rep Math Phys, 1998,42(1/2):91 - 100.
  • 6Schmitt J, Holmes P. Mechanical models for insect locomotion: stability and parameter studies[J]. Physica D, 2001,156 (1 2):139 - 168.
  • 7Schmitt J, Garcia M, Razo R C, Holmes P, Full R J. Dynamics and stability of legged locomotion in the horizontal plane: a testing case using insects[J]. Biol Cybern, 2002,86 : 343 - 353.
  • 8Philip Holmes,Robert J,Full Dan Koditschek,John Guck-enheimer.The Dynamics of Legged Locomotion:Models,Analyses,and Challenges.SIAM REVIEW Society for Indus-trial and Applied Mathematics,2006,48 (2):207 ~ 304
  • 9Brown IE,Loeb GE," prefiexes"-programmable,high -gain,zero-delay intrinsic responses of perturbed musculo-skeletal systerms.Soc Neurosci Abstr,1995,21:562 ~ 570
  • 10T M Kubow,R J Full.The role of the mechanical systerm in control:a hypothesis of self-stabilization in hexapedal run-ners.Phil.Trans.R.Soc.Lond.B,1999,354:849 ~861

共引文献11

同被引文献56

  • 1吴晓光,邓文强,牛小辰,贾哲恒,刘绍维.基于条件生成对抗网络的人体步态生成[J].仪器仪表学报,2020,41(1):129-137. 被引量:5
  • 2黄麟,韩宝玲,罗庆生,徐嘉.仿生六足机器人步态规划策略实验研究[J].华中科技大学学报(自然科学版),2007,35(12):72-75. 被引量:20
  • 3XU Kun,DING Xilun.Typical Gait Analysis of a Six-legged Robot in the Context of Metamorphic Mechanism Theory[J].Chinese Journal of Mechanical Engineering,2013,26(4):771-783. 被引量:15
  • 4张益军,朱庆保.基于中枢模式发生器的步态控制策略的研究[J].南京师范大学学报(工程技术版),2005,5(3):54-57. 被引量:3
  • 5Matsuoka K. Mechanisms of frequency and pattern control in the neural rhythm generators [ J ]. Biological Cybernetics, 1987,56 (5/6) :345-353.
  • 6Ijspeert A J, Kodjabachian J. Evolution and development of a central pattern generator for the swimming of a lamprey[J]. Artificial Life ,1999,5(3) :247-269.
  • 7Dutra M S, De Pina Filho A C, Romano V F. Modeling of a bipedal locomotor using coupled nonlinear oscillators of Van der Pol[ J ]. Biological Cybernetics, 2003,88(4) :286-292.
  • 8Zhang Zhikang,Wang Rubin,Yasuda K. On joint stationary probability dendity function of nonlinear dynamic systems [J]. Acta Mechanica,199,130(6) :29-39.
  • 9Wang Rubin, Kusumoto S, Zhang Zhikang. A new equivalent non-linearization technique [ J ]. Probabilistic Engineering Mechanics, 1996,11 (3) : 129-137.
  • 10Mondal S, Nandy A, Chandrapal, et al. A central pattern generator based nonlinear controller to simulate biped locomotion with a stable human gait oscillation [ J ]. International Journal of Robotics and Automation, 2011, 2(2) :93-106.

引证文献7

二级引证文献43

相关作者

内容加载中请稍等...

相关机构

内容加载中请稍等...

相关主题

内容加载中请稍等...

浏览历史

内容加载中请稍等...
;
使用帮助 返回顶部